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1) The K.E of a body becomes twice it's initial value.
=> find the new momentum of the body ???
Answers
Answered by
2
your answer is ----
firstly we state relation between kinetic energy and momentum
K.E = 1/2 mv^2
where ,
K.E = kinetic energy
m = mass
v = velocity
multiply both side by mass m , we get
K.E × m = 1/2 (mv)^2
=> 2m K.E = (mv)^2
°•° mv = momentum = p
=> p = √(2mK.E)
if kinetic energy become double , then it's momentum is
=> p = √(2m×2K.E
=> p = √(4mK.E
=> p = 2√K.Em
firstly we state relation between kinetic energy and momentum
K.E = 1/2 mv^2
where ,
K.E = kinetic energy
m = mass
v = velocity
multiply both side by mass m , we get
K.E × m = 1/2 (mv)^2
=> 2m K.E = (mv)^2
°•° mv = momentum = p
=> p = √(2mK.E)
if kinetic energy become double , then it's momentum is
=> p = √(2m×2K.E
=> p = √(4mK.E
=> p = 2√K.Em
Anonymous:
wrong yrrr
Answered by
1
your answer is ----
firstly we state relation between kinetic energy and momentum
K.E = 1/2 mv^2
where ,
K.E = kinetic energy
m = mass
v = velocity
multiply both side by mass m , we get
K.E × m = 1/2 (mv)^2
=> 2m K.E = (mv)^2
°•° mv = momentum = p
=> p = √(2mK.E)
firstly we state relation between kinetic energy and momentum
K.E = 1/2 mv^2
where ,
K.E = kinetic energy
m = mass
v = velocity
multiply both side by mass m , we get
K.E × m = 1/2 (mv)^2
=> 2m K.E = (mv)^2
°•° mv = momentum = p
=> p = √(2mK.E)
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